The 'N' represents the net amount remaining after all deductions have been made. This figure is typically calculated by taking the gross amount and subtracting all applicable taxes, fees, or other deductions. It reflects the actual amount available for use or distribution after accounting for these reductions. In financial contexts, 'N' is crucial for understanding the true financial position or profitability of an individual or entity.
In a perfectly competitive market, all n firms are equal. Thus, the market total cost is the total cost (TC) of one firm multiplied by the amount of n firms in the market Total Market Cost =Variable Costs and fixed costs ...Fixed costs plus variable costs.
net demand which comes on a preson from all of his/her payment n recieve adjusted time liability its a liability which is due on or after a particular time
Future Value = Value (1 + t)^n Present Value = Future Value / (1+t)^-n
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micsc was invent by g0d n magicks.
If you know the 'half-life' of that isotope, call that period of time ' L ',call the beginning amount ' B ', and call the amount of time that haspassed since the beginning ' T '.The amount that remains at time ' T ' is(B) divided by (2T/L).
To calculate the amount of thorium remaining after 2 half-lives, you use the formula: amount = initial amount * (1/2)^n, where n is the number of half-lives. If we assume the initial amount is 1 gram, after 2 half-lives, there would be 0.25 grams of thorium remaining.
A regular polygon is a polygon whose sides are all the same length, and whose angles are all the same. The sum of the angles of a polygon with n sides, where n is 3 or more, is 180° × (n - 2) degrees.So the amount of sides can vary. 6/8/exc...
The expression "25 - n" represents a mathematical operation where a variable "n" is subtracted from the constant 25. This expression can be interpreted as the difference between the number 25 and whatever value "n" holds. In a practical context, it could represent a scenario such as calculating the remaining amount after spending "n" dollars from an initial budget of 25 dollars.
That is completely unrealistic. C-14 has a half-life of several thousand years, not a few hours as implied in this example. Anyway, to solve this in general you can write the exponential equation: N = N0e-λt where N is the remaining amount, N0 is the original amount, λ is the decay constant, and t is the time. Replace the numbers you know, and solve for λ. Note that the "disintegrations per minute" are proportional to the amount of remaining substance, so you can just as well assume that those numbers represent the remaining amount.
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This can be solved by grouping all terms with "n" in them on one side of the equation, and all other terms on the opposite side, then adding together like terms, and dividing both sides by the remaining coefficient of "n": n - 16 = 2n + 12 + 3n ∴ n - 2n - 3n = 12 + 16 ∴ -4n = 28 ∴ n = -7
yea but hes n a half house 4 his remaining time
The balance is 129178. -------------------- Looking at the amount remaining on the Capital (C) at a rate of r with a repayment of P, there is: After 1 period: Cr - P After 2 periods: (Cr - P)r - P = Cr^2 - Pr - P = Cr^2 - P(r + 1) After 3 periods: ((Cr - P)r - P)r - P = Cr^3 - Pr^2 - Pr - 1 = Cr^3 - P(r^2 + r + 1) After n periods: Cr^n - P(r^(n-1) + r^(n-2) + ... + r + 1) The sum in the brackets that multiplies the repayment P is a geometric progression, which has sum: sum = (r^n - 1) / (r - 1) → the amount remaining after n periods is given by remaining = Cr^n - P (r^n - 1) / (r - 1) With an APR of 6.5%, the yearly rate is 1 + 6.5/100 = 1.065 Compounded monthly, to get the same amount after one year the monthly rate is 1.065^(1/12) ≈ 1.00526 (a monthly percentage rate of approx 0.526%) For 20 years, there are 12 x 20 = 240 monthly periods → amount remaining ≈ 200,000 x (1.00526)^240 - 1,200 x (1.00526^240 - 1) / (1.00526 - 1) ≈ 129,177.88 ≈ 129,178
The decay of plutonium-240 follows exponential decay kinetics, where the amount remaining is given by the equation: N(t) = N0 * e^(-λt), where N(t) is the amount remaining at time t, N0 is the initial amount, λ is the decay constant, and e is the base of the natural logarithm. The decay constant for plutonium-240 is 0.0106 years^-1. By rearranging the equation to solve for time (t) when N(t) = 9 grams and N0 = 27 grams, you can calculate the time it will take for 27 grams of plutonium-240 to decay to 9 grams. The calculated time will be approximately 20.5 years.
The gallon container contains 64 ounces of milk. The equation that models the number of ounces remaining after drinking m ounces is n = 64 - m.
The radiometric dating formula used to determine the age of rocks and fossils is based on the decay of radioactive isotopes. One common formula is the equation for radioactive decay: N N0 e(-t), where N is the amount of radioactive isotope remaining, N0 is the initial amount of the isotope, is the decay constant, and t is the time elapsed.